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Refinado por: autor: Cholewa, J eliminar
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1
Local well posedness, asymptotic behavoir and asymptotic bootstrapping for a class of semilinear evolution equations of the second order in time
Local well posedness, asymptotic behavoir and asymptotic bootstrapping for a class of semilinear evolution equations of the second order in time
Material Type:
Informe Técnico 		Añadir a Mi Portal

Local well posedness, asymptotic behavoir and asymptotic bootstrapping for a class of semilinear evolution equations of the second order in time

Alexandre Nolasco de Carvalho Jan W Cholewa

São Carlos ICMC-USP 2007

Disponible en ICMC - Inst. Ciên. Mat. Computação    (PROD-1596678 ) y otras localizaciones(Obténgalo)

2
Regularity of the solutions on the global attractor for a semilinear hyperbolic damped wave equations
Regularity of the solutions on the global attractor for a semilinear hyperbolic damped wave equations
Material Type:
Informe Técnico 		Añadir a Mi Portal

Regularity of the solutions on the global attractor for a semilinear hyperbolic damped wave equations

Alexandre Nolasco de Carvalho J W Cholewa

São Carlos ICMC-USP 2006

Disponible en ICMC - Inst. Ciên. Mat. Computação    (NOTAS SMA n.270 C331re e.1 ) y otras localizaciones(Obténgalo)

3
Regularity of the solutions on the global attractor for a semilinear hyperbolic damped wave equation
Regularity of the solutions on the global attractor for a semilinear hyperbolic damped wave equation
Material Type:
Artículo 		Añadir a Mi Portal

Regularity of the solutions on the global attractor for a semilinear hyperbolic damped wave equation

Alexandre Nolasco de Carvalho J. W Cholewa

Journal of Mathematical Analysis and Applications v. 337, n.2, p. 932-948, 2008

2008

Acceso en línea. La biblioteca tiene también copias físicas.

4
Regularity of the solutions on the global attractor for a semilinear hyperbolic damped wave equation
Regularity of the solutions on the global attractor for a semilinear hyperbolic damped wave equation
Material Type:
Artículo 		Añadir a Mi Portal

Regularity of the solutions on the global attractor for a semilinear hyperbolic damped wave equation

Alexandre Nolasco de Carvalho J. W Cholewa

Journal of Mathematical Analysis and Applications v. 337, n.2, p. 932-948, 2008

2008

Acceso en línea. La biblioteca tiene también copias físicas.

5
Equi-exponential attraction and rate of convergence of attractors with application to a perturbed damped wave equation
Equi-exponential attraction and rate of convergence of attractors with application to a perturbed damped wave equation
Material Type:
Artículo 		Añadir a Mi Portal

Equi-exponential attraction and rate of convergence of attractors with application to a perturbed damped wave equation

Alexandre Nolasco de Carvalho Jan W Cholewa; Tomasz Dlotko

Proceedings of the Royal Society of Edinburgh, Section A : Mathematics Cambridge : Cambridge University Press v. 144A, n. 1, p. 13-51, fev. 2014

Cambridge 2014

Disponible en ICMC - Inst. Ciên. Mat. Computação    (PROD-2455029 )(Obténgalo)

6
Local well posedness, asymptotic behavoir and asymptotic bootstrapping for a class of semilinear evolution equations of the second order in time
Local well posedness, asymptotic behavoir and asymptotic bootstrapping for a class of semilinear evolution equations of the second order in time
Material Type:
Artículo 		Añadir a Mi Portal

Local well posedness, asymptotic behavoir and asymptotic bootstrapping for a class of semilinear evolution equations of the second order in time

Alexandre Nolasco de Carvalho J W Cholewa

Transactions of the American Mathematical Society Providence : AMS v. 361, n. 5, p. 2567-2586, 2009

Providence 2009

Acceso en línea. La biblioteca tiene también copias físicas.

7
Local well posedness, asymptotic behavoir and asymptotic bootstrapping for a class of semilinear evolution equations of the second order in time
Local well posedness, asymptotic behavoir and asymptotic bootstrapping for a class of semilinear evolution equations of the second order in time
Material Type:
Artículo 		Añadir a Mi Portal

Local well posedness, asymptotic behavoir and asymptotic bootstrapping for a class of semilinear evolution equations of the second order in time

Alexandre Nolasco de Carvalho J W Cholewa

Transactions of the American Mathematical Society Providence : AMS v. 361, n. 5, p. 2567-2586, 2009

Providence 2009

Acceso en línea. La biblioteca tiene también copias físicas.

8
Well posedness, asymptotics and regularity of solutions to semilinearstrongly damped wave equations in the banach spaces W¹p(Ω) X 'L pot. p'(Ω)
Well posedness, asymptotics and regularity of solutions to semilinearstrongly damped wave equations in the banach spaces W¹p(Ω) X 'L pot. p'(Ω)
Material Type:
Informe Técnico 		Añadir a Mi Portal

Well posedness, asymptotics and regularity of solutions to semilinearstrongly damped wave equations in the banach spaces W¹p(Ω) X 'L pot. p'(Ω)

Alexandre Nolasco de Carvalho J W Cholewa

São Carlos ICMC-USP 2005

Disponible en ICMC - Inst. Ciên. Mat. Computação    (NOTAS SMA n.242 C331wp e.1 ) y otras localizaciones(Obténgalo)

9
Continuation and asymptotics of solutions to semilinear parabolic equations with critical nonlinearities
Continuation and asymptotics of solutions to semilinear parabolic equations with critical nonlinearities
Material Type:
Informe Técnico 		Añadir a Mi Portal

Continuation and asymptotics of solutions to semilinear parabolic equations with critical nonlinearities

Alexandre Nolasco de Carvalho Jan W Cholewa

Sao Carlos ICMC-USP 2004

Disponible en ICMC - Inst. Ciên. Mat. Computação    (Notas SMA n.196 C331ca e.1 ) y otras localizaciones(Obténgalo)

10
Strongly damped wave equations with critical nonlinearities I case Θ=½
Strongly damped wave equations with critical nonlinearities I case Θ=½
Material Type:
Informe Técnico 		Añadir a Mi Portal

Strongly damped wave equations with critical nonlinearities I case Θ=½

Alexandre Nolasco de Carvalho Jan W Cholewa

São Carlos ICMC-USP 1999

Disponible en ICMC - Inst. Ciên. Mat. Computação    (Notas-SMA n.84 C331sd e.1 ) y otras localizaciones(Obténgalo)

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